首页> 外文期刊>Radar, Sonar & Navigation, IET >Fast factorised backprojection algorithm in elliptical polar coordinate for one-stationary bistatic very high frequency/ultrahigh frequency ultra-wideband synthetic aperture radar with arbitrary motion
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Fast factorised backprojection algorithm in elliptical polar coordinate for one-stationary bistatic very high frequency/ultrahigh frequency ultra-wideband synthetic aperture radar with arbitrary motion

机译:任意运动一站式双站甚高频/超高频超宽带合成孔径雷达的椭圆极坐标快速分解反投影算法

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摘要

The precise disposal of azimuth variance of range cell migrations and motion errors in the one-stationary bistatic very high frequency/ultrahigh frequency ultra-wideband synthetic aperture radar imaging is a real challenge for efficient frequencydomain algorithms, but can be precisely managed by time-domain approaches. In this study, a novel bistatic fast factorised backprojection (BFFBP) algorithm is presented, which can deal with these two effects accurately and achieve the computational performance in parity with frequency-domain algorithms. First, the imaging geometry with arbitrary motion in elliptical polar coordinate is provided, and the analytical expression of the bistatic backprojection algorithm in this coordinate system is derived, which provides a theory basis for the proposed algorithm. Then, based on the subaperture imaging geometry, the sampling requirements considering motion errors is deduced, which offers the optimal tradeoff between the imaging quality and computational speed. The advantage of using elliptical polar coordinate system for implementing the BFFBP algorithm is analysed. Finally, the implementation and computational burden of the BFFBP algorithm are discussed. Simulation results are shown to prove the correctness of the theory analysis and validity of the proposed approach.
机译:一站式双站超高频/超高频超宽带合成孔径雷达成像中距离单元迁移和运动误差方位角方差的精确处理对于有效的频域算法是一个真正的挑战,但可以通过时域进行精确管理方法。在这项研究中,提出了一种新颖的双基地快速因子分解反投影(BFFBP)算法,该算法可以准确地处理这两种影响,并与频域算法具有同等的计算性能。首先,给出了在椭圆极坐标下具有任意运动的成像几何,并推导了该坐标系统中双基地反投影算法的解析表达式,为所提出的算法提供了理论基础。然后,基于子孔径成像几何,推导出考虑运动误差的采样要求,这在成像质量和计算速度之间提供了最佳折衷。分析了使用椭圆极坐标系实现BFFBP算法的优势。最后,讨论了BFFBP算法的实现和计算负担。仿真结果证明了该理论分析方法的正确性和有效性。

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